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Mar 19, 2022 at 3:09 comment added Victor TC I think I managed to find a shorter proof under a modern approach (fusion systems, biset functors), details coming soon.
Oct 14, 2021 at 16:26 comment added Victor TC @Kuhn I am not aware of the result from representation theory you refer to, could you please let me know?
Oct 1, 2021 at 0:10 comment added Nicholas Kuhn Lifting that isomorphism is basic representation theory.
Sep 30, 2021 at 21:18 history edited Victor TC CC BY-SA 4.0
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Sep 8, 2021 at 15:27 history edited Victor TC CC BY-SA 4.0
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Sep 8, 2021 at 15:21 history edited Victor TC CC BY-SA 4.0
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Sep 7, 2021 at 23:50 history edited Victor TC CC BY-SA 4.0
I added a likely, but uncomplete proof
Aug 23, 2021 at 16:42 comment added Gregory Arone Right, I missed that you are only asking about the proof of the result about stable homotopy. Sorry.
Aug 23, 2021 at 16:30 comment added Victor TC @GregoryArone you are referring to the unstable homotopy characterization, I guess. This is the stable one, there is no mistake in their proof so far (Ragnarsson found one, then it was corrected).
Aug 23, 2021 at 16:23 history edited Victor TC CC BY-SA 4.0
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Aug 21, 2021 at 8:56 comment added Gregory Arone Later Chermak gave another proof, (Acta Math. 211, 2013) which was again simplified by Oliver (Acta Math. 211, 2013). These proofs replaced the topological obstruction theory of BLO with a more algebraic approach. But AFAIK all proofs to date use the classification of finite simple groups.
Aug 21, 2021 at 8:55 comment added Gregory Arone I understand that Martino and Priddy did not prove the implication (1)=>(2). A complete proof was given by Bob Oliver in a pair of papers: Equivalences of classifying spaces completed at odd primes. Math. Proc. Cambridge Philos. Soc. (2004) and Equivalences of classifying spaces completed at the prime two. Mem. Amer. Math. Soc. (2006). Oliver's proof used the classification of finite simple group and the obstruction theory of Broto-Levi-Oliver (cont.)
Aug 20, 2021 at 23:01 history asked Victor TC CC BY-SA 4.0